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Multiple scattering of electromagnetic waves by a finite number of point-like obstacles
This paper is concerned with the time-harmonic electromagnetic
scattering problem for a finite number M of point-like obstacles in R^3.
First, we give a rigorous justification of the Foldy method and describe the
intermediate levels of scattering between the Born and Foldy models. Second,
we study the problem of detecting the scatterers and the scattering strengths
from the far-field measurements and discuss the effect of multiple scattering
related to each of these models
Multiple scattering of electromagnetic waves by a finite number of point-like obstacles
This paper is concerned with the time-harmonic electromagnetic scattering problem for a finite number
M of point-like obstacles in \R^3.
First, we give a rigorous justification of the Foldy method and describe the intermediate levels of
scattering between the Born and Foldy models.
Second, we study the problem of detecting the scatterers and the scattering strengths from the
far-field measurements and discuss the effect of multiple scattering related to each of these models
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